In d=1,2, C(s,t) ≍ min{s,t}^{1-d/2} max{s,t}^{1-d/2-d/κ} as s,t→0 for the white-noise Schrödinger trace under two-sided power-law potential growth.
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Optimal Covariance Estimates for Schr\"odinger Semigroups with White Noise in $d=1,2$
In d=1,2, C(s,t) ≍ min{s,t}^{1-d/2} max{s,t}^{1-d/2-d/κ} as s,t→0 for the white-noise Schrödinger trace under two-sided power-law potential growth.